TL;DR
This paper introduces multiplicative spike coding networks (mSCNs), a novel framework enabling direct implementation of nonlinear polynomial dynamical systems in spiking neural networks without training, maintaining biological plausibility and robustness.
Contribution
The authors extend the spike coding network framework to implement any polynomial dynamical system using multiplicative synapses, eliminating the need for supervised training.
Findings
mSCNs can directly derive connectivity for nonlinear systems
Networks can implement higher-order polynomials with pair-wise multiplicative synapses
The approach maintains robustness and biological realism
Abstract
The brain efficiently performs nonlinear computations through its intricate networks of spiking neurons, but how this is done remains elusive. While nonlinear computations can be implemented successfully in spiking neural networks, this requires supervised training and the resulting connectivity can be hard to interpret. In contrast, the required connectivity for any computation in the form of a linear dynamical system can be directly derived and understood with the spike coding network (SCN) framework. These networks also have biologically realistic activity patterns and are highly robust to cell death. Here we extend the SCN framework to directly implement any polynomial dynamical system, without the need for training. This results in networks requiring a mix of synapse types (fast, slow, and multiplicative), which we term multiplicative spike coding networks (mSCNs). Using mSCNs, we…
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Taxonomy
MethodsSelf-Cure Network
